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Complete moment convergence of moving-average process generated by a class of random variables

机译:一类随机变量产生的移动平均过程的完全矩收敛

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摘要

In this article, we establish the complete moment convergence of a moving-average process generated by a class of random variables satisfying the Rosenthal-type maximal inequality and the week mean dominating condition. Onthe one hand, we give the correct proof for the case p = 1 in Ko (2015); on the other hand, we also consider the case alpha p = 1 whichwas not considered in Ko (2015). The results obtained in this article generalize some corresponding ones for some dependent sequences.
机译:在本文中,我们建立了由满足Rosenthal型最大不等式和周平均支配条件的一类随机变量生成的移动平均过程的完整矩收敛。一方面,我们给出了Ko(2015)中p = 1的正确证明。另一方面,我们还考虑了αp = 1的情况,Ko(2015)没有考虑。本文获得的结果针对某些相关序列概括了一些相应的结果。

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